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Constructive Methods for the Practical Treatment of Integral Equations

Proceedings of the Conference at the Mathematisches Forschungsinstitut Oberwolfach, June 24–30, 1984

  • Conference proceedings
  • © 1985

Overview

Editors:
  1. G. Hämmerlin

    1. Mathematisches Institut der, Ludwig-Maximilians-Universität, München 2, Germany

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  2. K.-H. Hoffmann

    1. Mathematisches Institut, der Universität Augsburg, Augsburg, Germany

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Part of the book series: International Series of Numerical Mathematics (ISNM, volume 73)

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Table of contents (24 papers)

  1. Front Matter

    Pages 1-12
    Download chapter PDF

  2. Die Fehlernorm Spezieller Gauss-Quadraturformeln

    • Georgios Akrivis
    Pages 13-19

  3. Solving Integral Equations on Surfaces in Space

    • Kendall E. Atkinson
    Pages 20-43

  4. An Adaptive Step Size Control for Volterra Integral Equations

    • Herbert Arndt
    Pages 44-52

  5. Concerning A(α)-Stable Mixed Volterra Runge-Kutta Methods

    • Christopher T. H. Baker
    Pages 53-67

  6. Constrained Approximation Techniques for Solving Integral Equations

    • M. Brannigan
    Pages 68-73

  7. On the Numerical Solution by Collocation of Volterra Integrodifferential Equations with Nonsmooth Solutions

    • Hermann Brunner
    Pages 74-92

  8. Inclusion of Regular and Singular Solutions of Certain Types of Integral Equations

    • Lothar Collatz
    Pages 93-102

  9. Two Methods for Solving the Inverse Scattering Problem for Time-Harmonic Acoustic Waves

    • David Colton
    Pages 103-109

  10. Beyond Superconvergence of Collocation Methods for Volterra Integral Equations of the First Kind

    • P. P. B. Eggermont
    Pages 110-119

  11. Optimal Discrepancy Principles for the Tikh0n0v Regularization of Integral Equations of the First Kind

    • Heinz W. Engl, Andreas Neubauer
    Pages 120-141

  12. Spline-Galerkin Method for Solving Some Quantum Mechanic Integral Equations

    • David Eyre, M. Brannigan
    Pages 142-149

  13. Integral Treatment of O.D.E with Splines

    • Tharwat Fawzy
    Pages 150-155

  14. Product Integration for Weakly Singular Integral Equations In ℝm

    • Ivan G. Graham, Claus Schneider
    Pages 156-165

  15. Stability Results for Discrete Volterra Equations: Numerical Experiments

    • P. J. van der Houwen, J. G. Blom
    Pages 166-178

  16. The Design of Acoustic Torpedos

    • D. Kershaw
    Pages 179-193

  17. On the Condition Number of Boundary Integral Equations in Acoustic Scattering using Combined Double- and Single-Layer Potentials

    • Rainer Kress
    Pages 194-200

  18. Numerical Solution of Singular Integral Equations and an Application to the Theory of Jet-Flapped Wings

    • Frieder Kuhnert, Rolf Haftmann
    Pages 201-210

  19. Tikhonov-Phillips Regularization of the Radon Transform

    • Alfred K. Louis
    Pages 211-223

  20. Numerical Solution of a First Kind Fredholm Integral Equation Arising in Electron-Atom Scattering

    • Herman J. J. te Riele, René W. Wagenaar
    Pages 224-233
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Keywords

Editors and Affiliations

  • Mathematisches Institut der, Ludwig-Maximilians-Universität, München 2, Germany

    G. Hämmerlin

  • Mathematisches Institut, der Universität Augsburg, Augsburg, Germany

    K.-H. Hoffmann

Bibliographic Information

  • Book Title: Constructive Methods for the Practical Treatment of Integral Equations

  • Book Subtitle: Proceedings of the Conference at the Mathematisches Forschungsinstitut Oberwolfach, June 24–30, 1984

  • Editors: G. Hämmerlin, K.-H. Hoffmann

  • Series Title: International Series of Numerical Mathematics

  • DOI: https://doi.org/10.1007/978-3-0348-9317-6

  • Publisher: Birkhäuser Basel

  • eBook Packages: Springer Book Archive

  • Copyright Information: Birkhäuser Verlag Basel 1985

  • Hardcover ISBN: 978-3-7643-1685-3Due: 01 January 1985

  • Softcover ISBN: 978-3-0348-9993-2Published: 10 October 2011

  • eBook ISBN: 978-3-0348-9317-6Published: 07 March 2013

  • Series ISSN: 0373-3149

  • Series E-ISSN: 2296-6072

  • Edition Number: 1

  • Number of Pages: 284

  • Topics: Science, Humanities and Social Sciences, multidisciplinary

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